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MEng Chemical Engineering with Study in Europe / Course details
Year of entry: 2021
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Course unit details:
Engineering Mathematics 3
|Unit level||Level 2|
|Teaching period(s)||Semester 1|
|Offered by||Department of Mathematics|
|Available as a free choice unit?||No|
First-, second- and higher-order ordinary differential equations.
Role of initial and boundary conditions.
A range of solutions to first-, second- and higher-order differential equations will be covered with and without constant coefficients.
Application of differential equations to Physical and Chemical Engineering examples.
Partial differential equations.
Characterization of solutions.
Double and triple integrals and their applications for calculating surface areas and volumes.
Cartesian, polar and spherical coordinates.
Converting integrals from Cartesian to polar or spherical coordinates.
Complex integrals and their solutions.
Gamma and Beta functions.
|Unit title||Unit code||Requirement type||Description|
|Engineering Mathematics 1||CHEN10011||Pre-Requisite||Compulsory|
|Engineering Mathematics 2||CHEN10072||Pre-Requisite||Compulsory|
The unit aims to:
Provide an introduction to the methods of integration and solution of ordinary differential equation systems arising from the mathematical modelling of chemical engineering applications.
ILO: 1 Explain how both differential equations and integration can arise in the process of setting up mathematical models.
ILO 2: Approximate solutions of a differential equation.
ILO 3: Compare different methods and chose a suitable method for solving differential equations.
ILO 4: Assess the accuracy and limitation of solutions.
ILO 5: Apply the ideas and concepts to systems of differential equations.
ILO 6: Apply techniques within this unit to solve engineering problems.
Teaching and learning methods
Lectures provide fundamental aspects supporting the critical learning of the module and will be delivered as pre-recorded asynchronous short videos via our virtual learning environment.
Synchronous sessions will support the lecture material with Q&A and problem-solving sessions where you can apply the new concepts. Surgery hours are also available for drop-in support.
Feedback on problems and examples, feedback on coursework and exams, and model answers will also be provided through the virtual learning environment. A discussion board provides an opportunity to discuss topics related to the material presented in the module.
Students are expected to expand the concepts presented in the session and online by additional reading (suggested in the Online Reading List) in order to consolidate their learning process and further stimulate their interest to the module.
- Core Learning Material (e.g. recorded lectures, problem solving sessions): 24 hours
- Self-Guided Work (e.g. continuous assessment, extra problems, reading) : 44 hours
- Exam Style Assessment Revision and Preparation: 32 hours
Exam style assessments
Please note that the exam style assessments weighting may be split over midterm and end of semester exams.
Reading lists are accessible through the Blackboard system linked to the library catalogue.
|Independent study hours|
|Samuel De Visser||Unit coordinator|
This course unit detail provides the framework for delivery in 20/21 and may be subject to change due to any additional Covid-19 impact. Please see Blackboard / course unit related emails for any further updates.